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A manufacturer of boots for a slalom water ski has a production cost of $30 for each boot. The cost each month to the manufacturer without producing any boots is $60,000. The boots sell for $45. A. Determine the Cost C(x), Revenue R(x), and Profit (x) functions. C(x) = R(x) = (x) = B. What is the break-even point for the Cost and Revenue functions? C. For what quantity (x) is the profit zero? X = ____________________

A manufacturer of boots for a slalom water ski has a production cost of $30 for each boot. The cost each month to the manufacturer without producing any boots is $60,000. The boots sell for $45. A. Determine the Cost C(x), Revenue R(x), and Profit (x) functions. C(x) = R(x) = (x) = B. What is the break-even point for the Cost and Revenue functions? C. For what quantity (x) is the profit zero? X = ____________________

College Algebra (MindTap Course List)
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter4: Polynomial And Rational Functions
Section4.1: Quadratic Functions
Problem 6SC: A company that makes and sells baseball caps has found that the total monthly cost C in dollars of...
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2. A manufacturer of boots for a slalom water ski has a production cost of $30
for each boot. The cost each month to the manufacturer without producing any
boots is $60,000. The boots sell for $45.
A. Determine the Cost C(x), Revenue R(x), and Profit (x) functions.
C(x) =
R(x) =
(x) =
B. What is the break-even point for the Cost and Revenue functions?





C. For what quantity (x) is the profit zero? X = ____________________
D. Graph the Cost, Revenue, and Profit functions. Label the axes, the functions,
and the break-even point (as an ordered pair) for the Cost and Revenue
Functions. 

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